Thermodynamics regarding ideal gases and the absolute zero.

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Achieving temperatures below absolute zero is deemed impossible, as absolute zero represents a state where molecular motion ceases. Ideal gases contract linearly as temperature decreases due to the direct relationship outlined in the Ideal Gas Law (pV=nRT). In contrast, real gases do not contract linearly because intermolecular interactions become significant at lower temperatures, affecting their behavior. Absolute zero serves as a common endpoint for both real and ideal gases due to the fundamental principles of thermodynamics. For further insights, exploring the canonical distribution and energy equations like E=kT can provide deeper understanding.
spanky489
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Hello colleagues, I have a seminar that i need to turn in a weeks day from now.
My professor listed the following questions, guidelines that I should lean on:

1) Is it possible to achieve a temperature bellow absolute zero (-273,15)

2) An ideal gas contracts linearly when decreasing temperature towards absolute zero, why?

3)A real gas doesn't contract linearly,why? it has more variables than the ideal gas, but this is not the complete answer.

4)Why is the absolute zero temperature the common ending point for both(real and ideal)

colleagues, i think the answer here lies in the specter that lies deeper than what most engineers abide by. We must go deeper than continuum, i think all the answers can be interpreted through the molecular level. And now I am asking you if you know any good links that could help me with my seminar. Also if you have any helpful information feel free to share.
 
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spanky489 said:
colleagues, i think the answer here lies in the specter that lies deeper than what most engineers abide by. We must go deeper than continuum, i think all the answers can be interpreted through the molecular level.

Nope, all these questions are answerable without making use of statistical thermodynamics (i.e. the 'molecular level').
 
alxm said:
Nope, all these questions are answerable without making use of statistical thermodynamics (i.e. the 'molecular level').

please post something constructive, a link maybe? or maybe care to elaborate on your statement.
 
Aside from the lack of evidence of sub-zero K (Kelvin) temperatures,

I think the OP should look to the canonical distribution for some information. There you could "experiment" with what would happen to the energy levels if you let them approach negative, or even zero.

You could also look to E=kT as well. Where E is total energy, k is the Boltzmann constant, and T is in Kelvin, what would happen if T < 0? Can we have a E less than zero? Can we have an E = 0?

For the second question, look to the Ideal-Gas Law.. figure it out yourself: pV=nRT

For number three, that's a fun one. I can think of a number of reasons why, depending on what level of Physics you are familiar with. I'd reckon that mentioning that interactions between particles at lower temperatures become non-negligible and so transitions between states (i.e. gas to liquid to solid) becomes important. Ideal-gas law doesn't allow for this.

4. I suggested it above I think.
 
spanky489 said:
Hello colleagues, I have a seminar that i need to turn in a weeks day from now.
My professor listed the following questions, guidelines that I should lean on:

1) Is it possible to achieve a temperature bellow absolute zero (-273,15)

2) An ideal gas contracts linearly when decreasing temperature towards absolute zero, why?

3)A real gas doesn't contract linearly,why? it has more variables than the ideal gas, but this is not the complete answer.

4)Why is the absolute zero temperature the common ending point for both(real and ideal)

colleagues, i think the answer here lies in the specter that lies deeper than what most engineers abide by. We must go deeper than continuum, i think all the answers can be interpreted through the molecular level. And now I am asking you if you know any good links that could help me with my seminar. Also if you have any helpful information feel free to share.
It is impossible to achieve absolute zero temp. Because according to the Kelvin's observations, the volume & pressure of a gas becomes zero at -273.15. i.e
temperature is inversely proportional to volume & pressure. That's why he started measuring temperature from this point.
 

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